1,499 research outputs found

    Kaon and Pion Ratio Probes of Jet Quenching in Nuclear Collisions

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    Non-abelian energy loss in quark gluon plasmas is shown to lead to novel hadron ratio suppression patterns in ultrarelativistic nuclear collisions. We apply GLV estimates for the gluon radiative energy loss. The K^-/K^+ and K^+/\pi^+ ratios are found to be most sensitive to the initial density of the plasma.Comment: 10 pages in Latex, 6 EPS figure

    K+/pi+ probes of jet quenching in AA collisions

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    Non-abelian energy loss in quark gluon plasma is shown to lead to novel hadron ratio suppression patterns in ultrarelativistic nuclear collisions. We apply recent (GLV) estimates for the gluon radiative energy loss, which increases linearly with the jet energy up to E<20 GeV and depends quadratically on the nuclear radius, R. The K+/\pi+ ratio is found to be most sensitive to the initial density of the plasma.Comment: Presented at 6th International Conference on Strange Quarks in Matter: 2001: A Flavourspace Odyssey (SQM2001), Frankfurt, Germany, 25-29 Sep 200

    Non-Abelian Bremsstrahlung and Azimuthal Asymmetries in High Energy p+A Reactions

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    We apply the GLV reaction operator solution to the Vitev-Gunion-Bertsch (VGB) boundary conditions to compute the all-order in nuclear opacity non-abelian gluon bremsstrahlung of event-by-event fluctuating beam jets in nuclear collisions. We evaluate analytically azimuthal Fourier moments of single gluon, vnM{1}v_n^M\{1\}, and even number 2ℓ2\ell gluon, vnM{2ℓ}v_n^M\{2\ell\} inclusive distributions in high energy p+A reactions as a function of harmonic nn, %independent target recoil cluster number, MM, and gluon number, 2ℓ2\ell, at RHIC and LHC. Multiple resolved clusters of recoiling target beam jets together with the projectile beam jet form Color Scintillation Antenna (CSA) arrays that lead to characteristic boost non-invariant trapezoidal rapidity distributions in asymmetric B+AB+A nuclear collisions. The scaling of intrinsically azimuthally anisotropic and long range in η\eta nature of the non-abelian \br leads to vnv_n moments that are similar to results from hydrodynamic models, but due entirely to non-abelian wave interference phenomena sourced by the fluctuating CSA. Our analytic non-flow solutions are similar to recent numerical saturation model predictions but differ by predicting a simple power-law hierarchy of both even and odd vnv_n without invoking kTk_T factorization. A test of CSA mechanism is the predicted nearly linear η\eta rapidity dependence of the vn(kT,η)v_n(k_T,\eta). Non-abelian beam jet \br may thus provide a simple analytic solution to Beam Energy Scan (BES) puzzle of the near s\sqrt{s} independence of vn(pT)v_n(p_T) moments observed down to 10 AGeV where large xx valence quark beam jets dominate inelastic dynamics. Recoil \br from multiple independent CSA clusters could also provide a partial explanation for the unexpected similarity of vnv_n in p(D)+Ap(D)+A and non-central A+AA+A at same dN/dηdN/d\eta multiplicity as observed at RHIC and LHC.Comment: 16 pages, 10 figure

    Charge Particle Angular Correlations from Leading Photons at RHIC

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    We report on the observation of jet-like azimuthal and pseudorapidity correlations between the highest pTp_T photon (leading photon) and charged hadrons produced in both p+p and Au+Au collisions at sNN=200\sqrt{s_{NN}} = 200 GeV.Comment: 4 pages, 3 figures. Talk given at Quark Matter 2002 (QM 2002), Nantes, Bretagne, France, 18-24 Jul 200

    Jet Tomography of Au+Au Reactions Including Multi-gluon Fluctuations

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    Jet tomography is the analysis of the attenuation pattern of high transverse momentum hadrons to determine certain line integral transforms of the density profile of the QCD matter produced in ultra-relativistic nuclear collisions. In this letter, we calculate the distortion of jet tomography due to multi-gluon fluctuations within the GLV radiative energy loss formalism. We find that fluctuations of the average gluon number, ~ 3 for RHIC initial conditions, reduce the attenuation of pions by approximately a factor Z ~ 0.4-0.5. Therefore the plasma density inferred from jet tomography without fluctuations must be enhanced by a factor 1/Z ~ 2.Comment: 6 pages, 4 .eps figures, uses REVTEX and bbox.st

    Jet Tomography Studies in AuAu Collision at RHIC Energies

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    Recent RHIC results on pion production in AuAu collision at sqrt(s)=130 and 200 AGeV display a strong suppression effect at high p_T. This suppression can be connected to final state effects, namely jet energy loss induced by the produced dense colored matter. Applying our pQCD-based parton model we perform a quantitative analysis of the measured suppression pattern and determine the opacity of the produced deconfined matter.Comment: Talk given at European Physical Society International Europhysics Conference on High Energy Physics HEP2003, July 17-23. 2003, in Aachen, Germany 3 pages in LaTeX, 2 EPS figure. (Accepted for publication in European Physical Journal C direct

    New features of scattering from a one-dimensional non-Hermitian (complex) potential

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    For complex one-dimensional potentials, we propose the asymmetry of both reflectivity and transmitivity under time-reversal: R(−k)≠R(k)R(-k)\ne R(k) and T(−k)≠T(k)T(-k) \ne T(k), unless the potentials are real or PT-symmetric. For complex PT-symmetric scattering potentials, we propose that Rleft(−k)=Rright(k)R_{left}(-k)=R_{right}(k) and T(−k)=T(k)T(-k)=T(k). So far, the spectral singularities (SS) of a one-dimensional non-Hermitian scattering potential are witnessed/conjectured to be at most one. We present a new non-Hermitian parametrization of Scarf II potential to reveal its four new features. Firstly, it displays the just acclaimed (in)variances. Secondly, it can support two spectral singularities at two pre-assigned real energies (E∗=α2,β2E_*=\alpha^2,\beta^2) either in T(k)T(k) or in T(−k)T(-k), when αβ>0\alpha\beta>0. Thirdly, when αβ<0\alpha \beta <0 it possesses one SS in T(k)T(k) and the other in T(−k)T(-k). Fourthly, when the potential becomes PT-symmetric [(α+β)=0][(\alpha+\beta)=0], we get T(k)=T(−k)T(k)=T(-k), it possesses a unique SS at E=α2E=\alpha^2 in both T(−k)T(-k) and T(k)T(k). Lastly, for completeness, when α=iγ\alpha=i\gamma and β=iδ\beta=i\delta, there are no SS, instead we get two negative energies −γ2-\gamma^2 and −δ2-\delta^2 of the complex PT-symmetric Scarf II belonging to the two well-known branches of discrete bound state eigenvalues and no spectral singularity exists in this case. We find them as EM+=−(γ−M)2E^{+}_{M}=-(\gamma-M)^2 and EN−=−(δ−N)2E^{-}_{N}=-(\delta-N)^2; M(N)=0,1,2,...M(N)=0,1,2,... with 0≤M(N)<γ(δ)0 \le M (N)< \gamma (\delta). {PACS: 03.65.Nk,11.30.Er,42.25.Bs}Comment: 10 pages, one Table, one Figure, important changes, appeared as an FTC (J. Phys. A: Math. Theor. 45(2012) 032004
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